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Towards a Comprehensive Model of Jet Noise Using an Acoustic Analogy and Steady RANS Solutions

机译:使用声类比和稳态RANS解决方案建立射流噪声的综合模型

摘要

An acoustic analogy is developed to predict the noise from jet flows. It contains two source models that independently predict the noise from turbulence and shock wave shear layer interactions. The acoustic analogy is based on the Euler equations and separates the sources from propagation. Propagation effects are taken into account by calculating the vector Green's function of the linearized Euler equations. The sources are modeled following the work of Tam and Auriault, Morris and Boluriaan, and Morris and Miller. A statistical model of the two-point cross-correlation of the velocity fluctuations is used to describe the turbulence. The acoustic analogy attempts to take into account the correct scaling of the sources for a wide range of nozzle pressure and temperature ratios. It does not make assumptions regarding fine- or large-scale turbulent noise sources, self- or shear-noise, or convective amplification. The acoustic analogy is partially informed by three-dimensional steady Reynolds-Averaged Navier-Stokes solutions that include the nozzle geometry. The predictions are compared with experiments of jets operating subsonically through supersonically and at unheated and heated temperatures. Predictions generally capture the scaling of both mixing noise and BBSAN for the conditions examined, but some discrepancies remain that are due to the accuracy of the steady RANS turbulence model closure, the equivalent sources, and the use of a simplified vector Green's function solver of the linearized Euler equations.
机译:发展了声学类比来预测射流产生的噪声。它包含两个源模型,可分别预测湍流和冲击波剪切层相互作用产生的噪声。声学类比基于欧拉方程,将传播源与传播源分开。通过计算线性化的欧拉方程的矢量格林函数,可以考虑传播效应。资料来源是根据Tam和Auriault,Morris和Boluriaan以及Morris和Miller的工作建模的。速度波动的两点互相关的统计模型用于描述湍流。声学类比尝试在宽范围的喷嘴压力和温度比的情况下考虑到光源的正确缩放比例。它不对精细或大规模的湍流噪声源,自噪声或切变噪声或对流放大做出假设。声学类比部分由包括喷嘴几何形状的三维稳态雷诺平均Navier-Stokes解决方案提供。将该预测结果与通过超音速,在未加热和加热温度下亚音速运行的喷嘴的实验进行了比较。预测通常会针对所检查的条件捕获混合噪声和BBSAN的缩放比例,但仍存在一些差异,这是由于稳定的RANS湍流模型闭合的精度,等效源以及使用简化的矢量格林函数求解器所致。线性欧拉方程。

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    Miller Steven A. E.;

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  • 年度 2013
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